The paper “Estimates for the dimension of attractors of a regularized Euler system with dissipation on a sphere“, co-authored by Sergey Zelik, Alexei Illyin (Keldysh Institute, Moscow), and Anna Kostianko (Imperial College London), has been published in Matematischeskie Zametki. The paper proves the existence of a global attractor of a regularized Euler–Bardina system with dissipation on the two-dimensional sphere and in arbitrary sub-domains on the sphere. In addition, explicit estimates of the fractal dimension of the attractor in terms of physical parameters are obtained. A link to the published paper is here. The screenshot below shows the front page of the article.